Consider the following: Q=min{ 20 L, 83 K} PL=93, PK 96, P=97 and C =5462 What is the profit maximizing level of output?

Suppose the Sunglasses Hut Company has a profit function given by P(q) - 0.01q² + 5q - 40, = where q is the number of thousands of pairs of sunglasses sold and produced, and P(q) is the total profit, in thousands of dollars, from selling and producing a pairs of sunglasses. A) Find a simplified expression for the marginal profit function. (Be sure to use the proper variable in your answer.) Answer: MP(q) = B) How many pairs of sunglasses (in thousands) should be sold to maximize profits? (If necessary, round your answer to three decimal places.) Answer: thousand pairs of sunglasses need to be sold. C) What are the actual maximum profits (in thousands) that can be expected? (If necessary, round your answer to three decimal places.) Answer: thousand dollars of maximum profits can be expected.

can you  answer part iv and v?

I need help with this problem for business calculus. The revenue given is R(x)=275(0.974)^2x+1  I have to find the marginal revenue when 150 computers are sold and interpret the answer in a sentence. I know that I have to find the Marginal revenue function and I think it's -14.48918*0.974^2x+1 but I'm not 100% sure. I also need some clarification if I need to plug 150 into x to get the marginal revenue for 150 computers sold. Please help, thank you!

What would be the profit earned by the firm if his total revenue is $490 and the total costs are $500

1.  It costs $25,000 to build 30 refrigerators. It costs $30,000 to build 40 refrigerators. Assuming that the cost function is linear, find the cost function C(x) where x is the number of refrigerators built. If each refrigerator sells for $1500, find the revenue function, profit function, and break-even point.

Give two examples of explicit cost for a firm